, She also appears as Hunyáné Ambrus Margit or H. Ambrus Margit in certain publications

, Kovács Mihály's cybernetic and educational machines that he built together with his high school students, vol.4, pp.313-316

, DLMPS (now DLMPST) stands for Division of Logic, Methodology and Philosophy of Science (T stands for Technology), which is a division of the International Union of History and Philosophy of Science

, The other members of the committee were Jean-Louis Destouches, John Kemeny

. Tóth, Edit: Floating Point and Conversion Subroutines for the Ural Computer 26

, Master's Theses, 1963.

Z. Bánkfalvi, Simulating the Kalmár Logical Machine -Predicate Calculus Havass, Miklós: Musical Composition with Electronic Calculators Kalmár, Ágota: Computer Proof

J. Maizl, Numerical Integration with the Newton-Coates Formula on the Ural-1

L. Megyesi, The Realization of Schreier Extension of Groups on Calculators 1. the width of the index registers is the same as of the addresses 2. the index reference after the address is optional 3. if the index reference is missing

, As an example, let us consider the following arithmetic problem and its solution for a three address machine as it is provided in, The task is (a+b), pp.23-24

, In the solution, m1 and m2 are temporary variables while "CONT, ? x with the following addresses: a=(301)

, Although a complete instruction set is still not available, we can infer that the first letter in AT stands for addition, MT for multiplication, and in DT for division

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M. Raffai, Computing Behind the Iron Curtain and Beyond Hungarian National Perspective, HISTORY OF COMPUTING AND EDUCATION 2, pp.153-165, 2006.

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P. Mounier-kuhn, Computer Science in French Universities: Early Entrants and Latecomers, Information & Culture, vol.47, issue.4, pp.414-456, 2012.

L. Kalmár, Lev-12 Folder; containing Kalmár's correspondence related to the programming major, pp.1957-1974

L. Kalmár, Folder 291; Abstract of the paper: Application of ad hoc instruction groups in the education of "program designers, 1972.

E. Sántáné-tóth, A Számítástechnika Fels?fokú Oktatásának Kezdetei Magyarországon (The Beginnings of Information Technology Education at the Hungarian Universities), Typotex Kiadó, 2012.

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S. E. Goodman, Socialist Technological Integration: The Case of the East European Computer Industries, The Information Society, vol.3, issue.1, pp.39-89, 1984.

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J. Von-neumann, Zur Hilbertschen Beweistheorie, Mathematische Zeitschrift, vol.26, pp.1-46, 1927.

D. Hilbert, Originally Published as "Probleme der Grundlegung der Mathimatik, Originally delivered at the International Congress of Mathematicians in Bologna on September, vol.3, pp.1-9, 1928.

P. G. Szabó, Kalmárium (The Correspondence of László Kalmár with Hungarian Mathematicians), 2005.

L. Kalmár, On the Reduction of the Decision Problem, First Paper: Ackermann Prefix, a Single Binary Predicate, Journal of Symbolic Logic, vol.4, issue.1, pp.1-9, 1939.

L. Kalmár, Egyszer? példa eldönthetetlen aritmetikai problémára (Simple Example of an Undecidable Arithmetic Problem), Matematikai és Fizikai Lapok, vol.50, issue.1, pp.1-23, 1943.

L. Kalmár, Une forme du théorème de Gödel sous des hypothèses minimales, Comptes Rendus Hebdomadaires des Séances de l'Académie des Sciences, vol.229, pp.963-965, 1949.

F. Nagy, Neumann János és a "Magyar titok, Hungarian Secret"). Országos M?szaki Információs Központ és Könyvtár, 1987.

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L. Kalmár, A Hilbert-féle bizonyításelmélet célkit?zései, módszerei, eredményei (The Aims, Methods and Results of Hilbertian Proof Theory), Matematikai és Fizikai Lapok, vol.48, pp.65-119, 1941.

R. Péter, Az axiomatikus módszer korlátai (The Limitations of the Axiomatic Method), Matematikai és Fizikai Lapok, vol.48, pp.120-143, 1941.

R. Péter, Playing with Infinity. The first Hungarian edition was published in 1945. The English edition was translated by Dienes, Z. and first published in 1961 by the G. Bell and Sons Ltd, 1945.

K. Gosztonyi, Mathematical Culture and Mathematics Education in Hungary in the XXth Century, Mathematical Cultures, pp.71-89, 2016.

G. Képes and G. Álló, A jöv? múltja. The Past of the Future, Bilingual. Budapest, 2013.

L. Kalmár, On a Digital Computer Which Can Be Programmed in a Mathematica Formula Language, the PROCEEDINGS OF THE II. HUNGARIAN MATHEMATICAL CONGRESS, vol.5, pp.3-16, 1960.

R. Péter, Recursive Functions in Computer Theory. Translated by Juhász,I, 1981.

P. G. Szabó, Robotkatica és kibernetika -Muszka Dániel élete (Electronic Ladybird and Cybernetics -The Life of Dániel Muszka), Érint?, Elektronikus Matematikai Lapok, 2018.

O. June and . Journal, , 2018.

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L. Kalmár, Meaning, Synonymy and Translation, Computational Linguistics, vol.6, pp.27-39, 1967.

L. Kalmár, Digitális számológépek és célgépek alkalmazása az orvosi diagnosztikában (The Application of Computers and Single-purpose Machines in Medical Diagnostics), Orvos és Technika, vol.7, pp.14-18, 1969.

L. Kalmár, Elektronikus matematikai gépek a kohászatban (Electronic Mathematical Machines in Metallurgy), Dunai Vasm?, vol.4, issue.2, pp.7-15, 1963.

Q. Sun, The Dawn of Chinese Computing, The Bulletin of the Computer Conservation Society, vol.18, pp.16-21, 1997.

K. Gy, ;. Gáma-geo-kft, and M. Kiadó, Válogatott Kalandozásaim Informatikában (My Selected Adventures in Information Technology), 2002.

L. Kalmár, Curriculum Vitae, Szabó, pp.16-25, 1976.

H. Ahmed, Cambridge Computing: The First 75 Years, 2013.

L. Fein, The Role of the University in Computers, Data Processing, and Related Fields, Communications of the ACM, vol.2, issue.9, pp.7-14, 1959.

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J. R. Rice and S. Rosen, History of the Computer Sciences Department at Purdue University, Studies in Computer Science. Software Science and Engineering, pp.45-72, 1994.

R. L. London, Who Earned First Computer Science Ph, BLOG at the Communications of the ACM. Accessed online, vol.31, 2013.

A. P. Ershov and M. R. Shura-bura, The Early Development of Programming in the USSR, A History of Computing in the Twentieth Century, pp.137-196, 1980.

, Számítástechnikai Évkönyv (Information Technology Yearbook), Statisztikai Kiadó Vállalat, 1970.

M. Bohus, D. Muszka, and P. Szabó, A szegedi informatikai gy?jtemény (The Computer Collection in Szeged), 2005.

L. Kalmár, Gépt?l független szemlélet kialakítása a programtervez?k oktatásában (Developing Computer-independent Intuitions During the Education of Programmers), pp.142-146, 1974.

E. Simon, A Kalmár-féle fiktív elektronikus számítógép szimulátora Minszk-22 gépen (The Simulation of Kalmár's Fictional Electronic Computer on a Minsk-22 Computer), The Proceedings of Programozási Rendszerek '72, pp.263-268, 1972.

F. Forgó and S. Komlósi, Krekó Béla szerepe a közgazdászképzés modernizálásában (The Role of Béla Krekó in the Modernization of the Education of Economics), 2015.

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G. Kovács, Kozma László elektromérnök, a távbeszél?technika és a számítástechnika magyar úttör?je (László Kozma, Electrical Engineer and the Hungarian Pioneer of Telephone Technologies and Computer Science), Magyar Tudomány, vol.48, issue.3, pp.379-388, 2003.

G. Kovács, Inaugural Speech Upon Receiving the Honorary Doctoral Degree of Corvinus University Budapest, 2006.

M. Szabó, Kalmár's Argument for the Independence of Computer Science, COMPUTABILITY IN EUROPE 2019, 12 pages, 2019.

L. Kalmár, A számítástechnikai szakemberképzés problémái a tudományegyetemeken (The Problems of the University-Level Education of Programmers), A SZÁMÍTÁSTECHNIKAI OKTATÁS A HAZAI FELS?OKTATÁSI INTÉZMÉNYEKBEN, pp.25-30, 1974.

L. Kalmár, A pedagógus a számítógépek korában (The Teacher in the Age of Computers), Köznevelés, vol.30, pp.3-5, 1974.

L. Somogyvári, Tanítógépek Magyarországon a hatvanas években (Educational Machines in Hungary in the Sixties), 2018.

I. Froumin and O. Leshukov, The Soviet Flagship University Model and Its Contemporary Transition, The New Flagship University. Palgrave Macmillan, pp.173-189, 2016.

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I. Bereczki, Lösung eines Markovschen Problems betreffs einer Ausdehnung des Begriffes der elementaren Funktion, Acta Mathematica Academiae Scientiarum Hungaricae, vol.3, pp.197-218, 1952.

G. Fodor, Eine Bemerkung zur Theorie der regressiven Funktionen, Acta Scientiarum Mathematicarum, vol.17, pp.139-142, 1956.

L. Megyesi, Pollák György (1929-2001), Polygon, vol.11, issue.2, pp.1-3, 2002.

J. Szelezsán, Elektronikus számológépek programozása (The Programming of Digital Calculators). 500 copies, 150 pages, 1962.

W. M. Tursk, Programming Teaching Techniques, Proceedings of the IFIP TC-2 Conference on Programming Teaching Techniques, 1972.

I. Flores, Computer Software: Programming Systems for Digital Computers, 1965.

I. Flores, Computer Programming, 1966.

D. Knuth, Fundamental Algorithms, vol.1, 1968.